Results 31 to 40 of about 224,835 (201)
Locally soluble-by-finite groups with small deviation for non-subnormal subgroups [PDF]
summary:A group $G$ has subnormal deviation at most $1$ if, for every descending chain $H_{0}>H_{1}>\dots $ of non-subnormal subgroups of $G$, for all but finitely many $i$ there is no infinite descending chain of non-subnormal subgroups of $G$ that ...
Smith, Howard, Kurdachenko, Leonid A.
core +1 more source
On soluble groups whose subnormal subgroups are inert [PDF]
A subgroup H of a group G is called inert if, for each g∈G , the index of H∩H g in H is finite. We give a classification of soluble-by-finite groups G in which subnormal subgroups are inert in the cases where G has no nontrivial torsion ...
Ulderico Dardano , Silvana Rinauro
doaj
On the subnormalizer of a p-subgroup
The subnormalizer of a subgroup \(H\) of a group \(G\) is the set \(S(H)=\{g\in G:\;H\triangleleft\triangleleft\langle H,g\rangle\}\). The author considers the case for \(H\) a \(p\)-subgroup of a finite group \(G\) and proves that \(| S(H)|=\alpha(H)\cdot| N(H)| =\lambda(H)\cdot| N(B)|\) where \(B\) is a Sylow \(p\)-subgroup of \(G\), \(\alpha(H)\) is
openaire +1 more source
Locally finite p-groups with all subgroups either subnormal or nilpotent-by-Chernikov [PDF]
We pursue further our investigation, begun in [H.~Smith, Groups with all subgroups subnormal or nilpotent-by-{C}hernikov, emph{Rend. Sem. Mat. Univ. Padova} 126 (2011), 245--253] and continued in [G.~Cutolo and H.~Smith, Locally finite groups with all ...
H. Smith, G. Cutolo
doaj
A Survey of Subnormal Subgroups
The author gives a survey (without proofs) of the high points of the theory of subnormal subgroups developed over the last fifty years. The article is intended as an introduction to the book by Lennox and Stonehewer.
openaire +2 more sources
On σ-Residuals of Subgroups of Finite Soluble Groups
Let σ={σi:i∈I} be a partition of the set of all prime numbers. A subgroup H of a finite group G is said to be σ-subnormal in G if H can be joined to G by a chain of subgroups H=H0⊆H1⊆⋯⊆Hn=G where, for every j=1,⋯,n, Hj−1 is normal in Hj or Hj/CoreHj(Hj−1)
A. A. Heliel +3 more
doaj +1 more source
Groups with all subgroups subnormal [PDF]
EnAn updated survey on the theory of groups with all subgroups subnormal, including a general introduction on locally nilpotent groups, full proofs of most results, and a review of the possible generalizations of the ...
Casolo , Carlo
core +1 more source
Associations Between Sperm DNA Fragmentation and Lifestyle Factors
ABSTRACT Background Sperm DNA fragmentation index (DFI) has been proposed as a supplementary biomarker to traditional semen parameters in the evaluation of male infertility. However, its determinants and clinical relevance remain unclear, particularly regarding modifiable lifestyle factors.
Lana Haval Mairof Adams +7 more
wiley +1 more source
Joins of Almost Subnormal Subgroups [PDF]
Following (1) we say that a subgroup H of a group G is almost subnormal in G if H is of finite index in some subnormal subgroup of G, or, equivalently, if |Hn : H| is finite for some n, where Hn is the n-th term of the normal closure series of H in G. The aim of this article is to prove, in answer to a question of R. Baer, the following analogue of the
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Testicular Biopsies in Adolescent and Adult Andrological Patients: The EAA Clinical Guidelines
ABSTRACT Background Histological evaluation of testicular tissue is central to the assessment of infertile men, particularly those at an increased risk of testicular germ cell tumors (TGCT). Traditionally, testicular biopsies have been used primarily for diagnostic purposes, such as the detection of germ cell neoplasia in situ (GCNIS). With advances in
Lise Aksglaede +11 more
wiley +1 more source

